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  • The paper determines the forms of equations of force equilibrium and Maxwell´s relation for stable coherent phase interfaces in isotropic two-dimensional solids. If any of the two principal stretches of the first phase differs from the two principal stretches of the second phase, one obtains the equality of two generalized scalar forces and of a generalized Gibbs function. The proofs use the rank 1 convexity condition for isotropic materials.
  • The paper determines the forms of equations of force equilibrium and Maxwell´s relation for stable coherent phase interfaces in isotropic two-dimensional solids. If any of the two principal stretches of the first phase differs from the two principal stretches of the second phase, one obtains the equality of two generalized scalar forces and of a generalized Gibbs function. The proofs use the rank 1 convexity condition for isotropic materials. (en)
Title
  • Maxvell´s relation for isotropic bodies
  • Maxvell´s relation for isotropic bodies (en)
skos:prefLabel
  • Maxvell´s relation for isotropic bodies
  • Maxvell´s relation for isotropic bodies (en)
skos:notation
  • RIV/67985840:_____/05:00045412!RIV10-AV0-67985840
http://linked.open...avai/riv/aktivita
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  • Z(AV0Z1019905)
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  • 529119
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  • RIV/67985840:_____/05:00045412
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  • phase transitions; equilibrium; interfaces (en)
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  • [A62603A87D2D]
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  • Kaiserslautern
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  • New York
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  • Mechanics of material forces
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  • Šilhavý, Miroslav
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number of pages
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  • Springer-Verlag
https://schema.org/isbn
  • 0-387-26260-1
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